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When dividing 2x2 - 4x plus 5 by x - 1 the remainder is 11?
2x2-4x+5 divided by x-1 Quotient: 2x-2 Remainder: 3
The remainder that results from dividing x3 plus 2x 13 by x 3 is?
To find the remainder when dividing ( x^3 + 2x + 13 ) by ( x^3 ), we can use the polynomial remainder theorem. Since the degree of the divisor ( x^3 ) is equal to the degree of the dividend ( x^3 + 2x + 13 ), the remainder will be a polynomial of lower degree than ( x^3 ). Therefore, the remainder is simply the result of the division, which is ( 2x + 13 ).
When the polynomial in P(x) is divided by (x plus a) the remainder equals P(a)?
When a polynomial ( P(x) ) is divided by ( (x + a) ), the remainder can be found using the Remainder Theorem. This theorem states that the remainder of the division of ( P(x) ) by ( (x - r) ) is equal to ( P(r) ). Therefore, when dividing by ( (x + a) ), which is equivalent to ( (x - (-a)) ), the remainder is ( P(-a) ), confirming that ( P(-a) ) is the value of the polynomial evaluated at ( -a ).
When dividing with 8 how would you get remainder of 7?
Add seven to any multiple of 8. 63 divided by 8 has a remainder of 7.
What is the remainder if 6767 plus 67 is divided by 68?
The answer would be 100, with 34 remainder.
When dividing the polynomial x3 plus 5x2 plus 7x plus 3 by x plus 3 the remainder is 0 making x plus 3 a factor?
True.
When dividing 2x2 - 4x plus 5 by x - 1 the remainder is 11?
2x2-4x+5 divided by x-1 Quotient: 2x-2 Remainder: 3
The remainder that results from dividing x3 plus 2x 13 by x 3 is?
To find the remainder when dividing ( x^3 + 2x + 13 ) by ( x^3 ), we can use the polynomial remainder theorem. Since the degree of the divisor ( x^3 ) is equal to the degree of the dividend ( x^3 + 2x + 13 ), the remainder will be a polynomial of lower degree than ( x^3 ). Therefore, the remainder is simply the result of the division, which is ( 2x + 13 ).
What is 39 divided by 5 with remainder?
7.8
A number A is a root of P(x) if and only if the remainder when dividing the polynomial by x plus a equals zero True or false?
True-APEX
What remains when 50p is decided by 8?
When 50 is divided by 8, the quotient is 6 with a remainder of 2. This means that 50 can be expressed as 8 times 6 plus 2. The remainder of 2 is what remains after dividing 50 by 8.
What is 34 divided by 7 and remainders?
4.8571
CCC plus exam result of spipa held in 2008?
ccc plus exam result 2009
When the polynomial in P(x) is divided by (x plus a) the remainder equals P(a)?
When a polynomial ( P(x) ) is divided by ( (x + a) ), the remainder can be found using the Remainder Theorem. This theorem states that the remainder of the division of ( P(x) ) by ( (x - r) ) is equal to ( P(r) ). Therefore, when dividing by ( (x + a) ), which is equivalent to ( (x - (-a)) ), the remainder is ( P(-a) ), confirming that ( P(-a) ) is the value of the polynomial evaluated at ( -a ).
What is 1 plus 2 plus 3 plus 4 plus 5 plus 6 plus 7 plus so on plus 2006 plus 2007 plus 2008 plus 2009?
2,019,045
What will be the remainder when c2 - 4 is divided by c plus 2?
c2 - 4 = (c+2)*(c-2) So, dividing by (c+2) leaves the other factor: (c-2)
Using the remainder theorum determine the remainder when xcubed PLUS 3xsquared - x - 2 is divided by x PLUS 3 TIMES x PLUS 5 theres brackets around x PLUS 3 and seperatly around x PLUS 5?
(x^3 + 3x^2 - x - 2)/[(x + 3)(x + 5) in this case you can use the long division to divide polynomials and to find the remainder of this division. But you cannot use neither the synthetic division to divide polynomials nor the Remainder theorem to determine the remainder. You can use both the synthetic division and the Remainder theorem only if the divisor is in the form x - c. In this case the remainder must be a constant because its degree is less than 1, the degree of x - c. The remainder theorem says that if a polynomial f(x) is divided by x - c, then the remainder is f(c). If the question is to determine the remainder by using the remainder theorem, then you are asking to find the value of f(-3) when you are dividing by x + 3, or f(-5)when you are dividing by x + 5 . Just substitute -3 or -5 with x into the dividend x^3 + 3x^2 - x - 2, and you can find directly the value of the remainder. f(-3) = (-3)^3 + 3(-3)^2 - (-3) - 2 = -27 + 27 + 3 - 2 = 1 (remainder is 1) f(-5) = (-5)^3 + 3(-5)^2 - (-5) - 2 = -125 + 75 + 5 - 2 = -47 (remainder is -47).
